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Original Articles

Sor method and P-cyclic matrices (II)

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Pages 239-250 | Received 10 Apr 1990, Published online: 19 Mar 2007

References

  • Evans , D.J. and Changjun , Li . 1990 . SOR method and p-cyclic matrices (I) . Int. Jour. Com, Math , 36 : 51 – 76 .
  • Galanis , S. , Hadjidimos , A. and Noutsos , D. 1988 . On the convergence of monoparametric k-step iterative Euler methods for the solution of linear systems . Int. Jour, Com. Math , 26 : 45 – 56 .
  • Galanis , S. , Hadjidimos , A. and Noutsos , D. 1988 . On the equivalence of the k-step iterative Euler methods and successive overrelaxation (SOR) method for k-cyclic matrices . Math. Comput. Sim , 30 : 213 – 230 .
  • Galanis S. Hadjidimos A. Noutsos D. On the relationship between the Jacobi and the successive overrelaxation (SOR) matrices of the fc-cyclic matrices Com. Math, with AppL toappear
  • Changjun , Li . 1989 . Iterative methods for a class of large, sparse, nonsymmetric linear systems , U.K : Loughborough University of Technology . Ph.D. thesis, Dept. of Comp. Studies
  • Varga , R.S. 1959 . p-cyclic matrices: a generalization of the Young-Frankel successive overrelaxation scheme . Pac. J. of Maths , 9 : 617 – 628 .
  • Wild , P. and Niethammer , W. 1987 . Over and underrelaxation for linear systems with weakly cyclic Jacobi matrices of index of p . Lin. Alg. Appi , 91 : 29 – 52 .

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